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Michael Hallett (hallett-m)

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Bibliography

    DeVidi, David, Hallett, Michael and Clark, Peter, eds. 2011. Logic, Mathematics, Philosophy: Vintage Enthusiasms. Essays in Honour of John L. Bell. The University of Western Ontario Series in Philosophy of Science n. 75. Dordrecht: Springer.
    Hallett, Michael. 1981. Russell, Jourdain and ‘Limitation of Size’.” The British Journal for the Philosophy of Science 32: 381–399.
    Hallett, Michael. 1984a. Cantorian Set Theory and Limitation of Size. Oxford Logic Guides n. 10. Oxford: Oxford University Press.
    Hallett, Michael. 1984b. Review of Resnik (1980).” The Philosophical Quarterly 34(136): 425–428.
    Hallett, Michael. 1990. Physicalism, Reductionism and Hilbert.” in Physicalism in Mathematics, edited by Andrew David Irvine, pp. 183–257. The University of Western Ontario Series in Philosophy of Science n. 45. Dordrecht: Kluwer Academic Publishers, doi:10.1007/978-94-009-1902-0.
    Hallett, Michael. 1991a. Cantor, Georg.” in Handbook of Metaphysics and Ontology, edited by Hans Burkhardt and Barry Smith. Analytica: Investigations in Logic, Ontology, and the Philosophy of Language n. 2. München: Philosophia Verlag.
    Hallett, Michael. 1991b. Hilbert, David.” in Handbook of Metaphysics and Ontology, edited by Hans Burkhardt and Barry Smith. Analytica: Investigations in Logic, Ontology, and the Philosophy of Language n. 2. München: Philosophia Verlag.
    Hallett, Michael. 1991c. Mathematical Objects.” in Handbook of Metaphysics and Ontology, edited by Hans Burkhardt and Barry Smith. Analytica: Investigations in Logic, Ontology, and the Philosophy of Language n. 2. München: Philosophia Verlag.
    Hallett, Michael. 1991d. Set Theory.” in Handbook of Metaphysics and Ontology, edited by Hans Burkhardt and Barry Smith. Analytica: Investigations in Logic, Ontology, and the Philosophy of Language n. 2. München: Philosophia Verlag.
    Hallett, Michael. 1994a. Putnam and the Skolem Paradox.” in Reading Putnam, edited by Peter Clark and Robert Hale, pp. 66–97. Philosophers and Their Critics. Oxford: Blackwell Publishers.
    Hallett, Michael. 1994b. Hilbert’s Axiomatic Method and the Laws of Thought.” in Mathematics and Mind, edited by Alexander George, pp. 158–200. Oxford: Oxford University Press.
    Hallett, Michael. 1995. Hilbert and Logic.” in Québec Studies in the Philosophy of Science I. Logic, Mathematics, Physics and History of Science. Essays in Honor of Hughes Leblanc, edited by Mathieu Marion and Robert S. Cohen, pp. 135–187. Boston Studies in the Philosophy of Science n. 177. Dordrecht: Kluwer Academic Publishers.
    Hallett, Michael. 2003. Foundations of Mathematics.” in The Cambridge History of Philosophy 1870–1945, edited by Thomas Baldwin, pp. 128–156. Cambridge: Cambridge University Press.
    Hallett, Michael. 2006. Gödel, Realism and Mathematical ‘Intuition’.” in Intuition and the Axiomatic Method, edited by Emily Carson and Renate Huber, pp. 113–132. The University of Western Ontario Series in Philosophy of Science n. 70. Dordrecht: Springer.
    Hallett, Michael. 2008. Reflections on the Purity of Method in Hilbert’s Grundlagen der Geometrie.” in The Philosophy of Mathematical Practice, edited by Paolo Mancosu, pp. 198–255. Oxford: Oxford University Press, doi:10.1093/acprof:oso/9780199296453.001.0001.
    Hallett, Michael. 2010. Frege and Hilbert.” in The Cambridge Companion to Frege, edited by Michael D. Potter and Thomas G. Ricketts, pp. 413–464. Cambridge Companions to Philosophy. Cambridge: Cambridge University Press.
    Hallett, Michael. 2011. Absoluteness and the Skolem Paradox.” in Logic, Mathematics, Philosophy: Vintage Enthusiasms. Essays in Honour of John L. Bell, edited by David DeVidi, Michael Hallett, and Peter Clark, pp. 189–220. The University of Western Ontario Series in Philosophy of Science n. 75. Dordrecht: Springer.
    Hallett, Michael. 2012. More on Frege and Hilbert.” in Analysis and Interpretation in the Exact Sciences. Essays in Honour of William Demopoulos, edited by Mélanie Frappier, Derek Henry Brown, and Robert DiSalle, pp. 135–162. The University of Western Ontario Series in Philosophy of Science n. 78. Dordrecht: Springer.
    Hallett, Michael. 2013. Zermelo’s Axiomatization of Set Theory.” in The Stanford Encyclopedia of Philosophy. Stanford, California: The Metaphysics Research Lab, Center for the Study of Language; Information, https://plato.stanford.edu/archives/fall2013/entries/zermelo-set-theory/.
    Hallett, Michael. 2019. Frege on Creation.” in Essays on Frege’s Basic Laws of Arithmetic, edited by Philip A. Ebert and Marcus Rossberg, pp. 285–324. Oxford: Oxford University Press, doi:10.1093/oso/9780198712084.001.0001.

Further References

    Resnik, Michael D. 1980. Frege and the Philosophy of Mathematics. Ithaca, New York: Cornell University Press.